From past experience, a company has found that in a carton of transistors, 92% contain no defective transistors, 3% contain one defective transistor, 3% contain two defective transistors, and 2% contain three defective transistors.  xx p(x)p(x) 0 0.92   1 0.03   2 0.03   3 0.02   1) What is the probability that a carton has more that 2 defective transistors? P (x > 2) = (answer)   2) What is the probability that a carton will have between 1 and 3 defective transistors, inclusive? P (1 ≤x≤ 3) = (answer)   3) Calculate the mean, variance, and standard deviation for the defective transistors. μ= (answer) σ= (answer)

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From past experience, a company has found that in a carton of transistors, 92% contain no defective transistors, 3% contain one defective transistor, 3% contain two defective transistors, and 2% contain three defective transistors. 

xx p(x)p(x)
0 0.92
 
1 0.03
 
2 0.03
 
3 0.02
 

1) What is the probability that a carton has more that 2 defective transistors?

P (x > 2) = (answer)

 

2) What is the probability that a carton will have between 1 and 3 defective transistors, inclusive?

P (1 ≤x≤ 3) = (answer)

 

3) Calculate the mean, variance, and standard deviation for the defective transistors.

μ= (answer)

σ= (answer)

 
 

 

 

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